How to Find Area and Perimeter of Rectangles with Solved Examples
FAQs on Rectangular Shapes Area and Perimeter Worksheet for Class 5
1. What is the formula for area and perimeter of a rectangle for Class 5?
The formulas to calculate the area and perimeter of a rectangle are fundamental concepts in Class 5 Maths. The area measures the space inside the shape, while the perimeter measures the distance around its boundary.
- Formula for Area of a Rectangle: The area is calculated by multiplying its length and breadth. The formula is Area = length × breadth. The result is always in square units (e.g., sq. cm, sq. m).
- Formula for Perimeter of a Rectangle: The perimeter is found by adding all its side lengths. The formula is Perimeter = 2 × (length + breadth). The result is in linear units (e.g., cm, m).
2. How do you calculate the perimeter of a rectangle?
You can calculate the perimeter of any rectangle by adding the lengths of all its four sides. A simpler method is to use the standard formula, which is perfect for Grade 5 practice.
To find the perimeter, follow these steps:
- Identify the length (l) and the breadth (b) of the rectangle.
- Add the length and breadth together.
- Multiply the sum by 2.
- The formula is: Perimeter = 2 × (length + breadth). For example, a rectangle with length 8 cm and breadth 5 cm has a perimeter of 2 × (8 + 5) = 26 cm.
3. How do you find the area and perimeter of composite rectangular shapes?
To find the area and perimeter of composite rectangular shapes (shapes made of multiple rectangles), you need to break the problem down into simple steps.
- To find the Area: First, divide the composite shape into smaller, regular rectangles. Then, calculate the area of each small rectangle using the Area = length × breadth formula. Finally, add all the individual areas together to get the total area.
- To find the Perimeter: Add the length of all the outer boundary sides of the shape. It is important to only measure the outside edges and ignore any internal lines you drew to divide the shape.
4. What are examples of area and perimeter word problems for Grade 5?
Area and perimeter word problems for Grade 5 use real-life scenarios to help students apply the formulas. These questions improve problem-solving and measurement skills.
Here are some common examples:
- Fencing a Garden (Perimeter): A rectangular garden is 20 metres long and 15 metres wide. How much fencing is needed to go around it completely?
- Tiling a Floor (Area): What is the area of a rectangular room that is 6 metres long and 4 metres wide? If one tile covers 1 square metre, how many tiles are needed?
- Finding the Border of a Painting (Perimeter): A painting is 50 cm long and 30 cm wide. What is the length of the wooden frame required for its border?
5. What is the difference between area and perimeter?
The key difference between area and perimeter is what they measure for a shape. Understanding this is crucial for solving rectangular shapes area perimeter problems in Class 5.
- Perimeter measures the total length of the boundary or the path around a two-dimensional shape. It is a one-dimensional measurement, expressed in units like cm, m, or inches.
- Area measures the total amount of surface or space enclosed within the boundaries of a two-dimensional shape. It is a two-dimensional measurement, expressed in square units like sq. cm, sq. m, or square inches.
6. How can this Class 5 Maths Area and Perimeter worksheet help my child?
This Class 5 Maths worksheet on rectangular shapes helps children build a strong foundation in geometry and measurement through structured practice. It offers several benefits for effective learning.
- Conceptual Clarity: The worksheet reinforces the core formulas for area and perimeter.
- Problem-Solving Skills: It includes a mix of direct calculations and word problems that encourage critical thinking.
- Revision Support: It serves as a perfect tool for homework, exam preparation, or quick revision of the topic.
- Application Practice: Questions on composite shapes teach students how to apply concepts to more complex figures.
7. Is this area and perimeter worksheet for Class 5 available as a free printable PDF?
Yes, this area and perimeter worksheet for Class 5 is designed to be a free, printable resource in PDF format. Parents and teachers can easily download the worksheet for immediate use at home or in the classroom. The print-friendly layout ensures that all diagrams and questions are clear and easy to read, making it an excellent tool for practice.
8. Does this worksheet on area and perimeter for Class 5 include an answer key?
Absolutely. This worksheet on the perimeter and area for Class 5 comes with a complete answer key. The solutions provided are often step-wise, helping students understand the calculation process and not just the final answer. Having an answer key allows for easy self-assessment and helps parents or teachers to quickly check the student's work and identify areas that need more attention.
9. What maths skills are built by solving this rectangular shapes worksheet?
Solving this rectangular shapes area perimeter worksheet helps build several important mathematical skills for a Grade 5 student.
- Formula Application: Students learn to correctly apply the formulas for area and perimeter.
- Measurement Skills: The worksheet reinforces the use of metric units like centimetres (cm) and metres (m).
- Analytical Thinking: Problems involving composite shapes require students to break down complex figures into simpler parts.
- Real-World Connection: Word problems teach students how geometry is used in everyday life, such as in construction, design, and planning.
10. How should we write the units for area and perimeter?
Writing the correct units is very important when solving area and perimeter problems. The unit indicates what is being measured—distance or space.
- For Perimeter: The unit is the same as the unit of length and breadth. If the sides are in centimetres (cm), the perimeter is also in cm. It represents a linear distance.
- For Area: The unit is always a square unit. If the sides are in centimetres (cm), the area is written in square centimetres (sq. cm or cm²). This represents a two-dimensional space.





















